The perpendicular from the square corners of a right angle triangle cuts the opposite side into two parts of 2 and 3 cm length.Prove that two small triangles cut by the perpendicular have the same angles.

The perpendicular from the square corners of a right angle triangle cuts the opposite side into two parts of 2 and 3 cm length. Taking the length of the perpendicular as h, prove that h/2=3/h

The perpendicular from the square corners of a right angle triangle cuts the opposite side into two parts of 2 and 3 cm length. Calculate the perpendicular sides of the large triangle.

The perpendicular from the square comers of a right triangle cuts the opposite side into two parts of 2 and 3 cm length. Prove that if the perpendicular from the square corner of the right triangle divides the opposite sides into partsof length a and b and if the length of the perpendicular is h, then h^2= ab .

Prove that the two triangles shown below have the same area

Draw a square of sides 5 centimeters. Draw an right angled triangle of the same area.

Draw a right triangle and the perpendicular from the midpoint of the of the hypotenuse to the base Prove that this perpendicular is half the perpendicular side of the large triangle. .

If the two sides of a right angled triangle other than the hypotenuse are 12 cm and 10 cm: Find the altitude to the hypotenuse.

One angle of a triangle is equal to the sum of the other two angles of that triangle. The two smaller angles are in the ratio 2:3. What are the angles of triangle?

In a right angle triangle, the two smaller angles are in the ratio 1: 4 . Compute these angles.